Quick Overview

This question evaluates understanding of bracket matching and string parsing, testing competency with basic data structures and algorithmic reasoning such as stack-based matching and correct handling of nested delimiters.

Validate bracket sequence

Company: Intuit

Role: Software Engineer

Category: Coding & Algorithms

Difficulty: easy

Interview Round: Technical Screen

Given a string `s` containing only the characters `(`, `)`, `[`, `]`, `{`, and `}`, determine whether the brackets are properly matched. A string is valid if: - Every opening bracket is closed by a bracket of the same type. - Brackets are closed in the correct order. - No closing bracket appears without a matching earlier opening bracket. Return `true` if the string is valid and `false` otherwise. Example 1: - Input: `s = "()[]{}"` - Output: `true` Example 2: - Input: `s = "([)]"` - Output: `false` Example 3: - Input: `s = "{[]}"` - Output: `true` Be prepared to write and run a few test cases, including edge cases such as the empty string.

Quick Answer: This question evaluates understanding of bracket matching and string parsing, testing competency with basic data structures and algorithmic reasoning such as stack-based matching and correct handling of nested delimiters.

Given a string `s` containing only the characters `(`, `)`, `[`, `]`, `{`, and `}`, determine whether the bracket sequence is valid. A string is valid if: - Every opening bracket is closed by a bracket of the same type. - Brackets are closed in the correct order. - No closing bracket appears without a matching earlier opening bracket. Return `True` if the string is valid and `False` otherwise.

Constraints

  • 0 <= len(s) <= 100000
  • s contains only the characters '(', ')', '[', ']', '{', and '}'

Examples

Input: "()[]{}"

Expected Output: True

Explanation: Each bracket is properly opened and closed in the correct order.

Input: "([)]"

Expected Output: False

Explanation: The ')' tries to close '(' while '[' is still open, so the order is invalid.

Hints

  1. Use a stack to keep track of opening brackets as you scan the string from left to right.
  2. When you see a closing bracket, it must match the most recent unmatched opening bracket.

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